1. Find the prefix and postfix expressions for: b/8-(e+a) %8+a5
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data structures
1- parethesize
2-prefix
3-postfix
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- (Practice) For the following correct algebraic expressions and corresponding incorrect C++ expressions, find the errors and write corrected C++ expressions: Algebra C++ Expression a.(2)(3)+(4)(5)(2)(3)+(4)(5) b. 6+1826+18/2 c. 4.512.23.1S4.5/12.23.1 d. 4.6(3.0+14.9)4.6(3.0+14.9) e. (12.1+18.9)(15.33.8)(12.1+18.9)(15.33.8)(Numerical) Write a program that tests the effectiveness of the rand() library function. Start by initializing 10 counters to 0, and then generate a large number of pseudorandom integers between 0 and 9. Each time a 0 occurs, increment the variable you have designated as the zero counter; when a 1 occurs, increment the counter variable that’s keeping count of the 1s that occur; and so on. Finally, display the number of 0s, 1s, 2s, and so on that occurred and the percentage of the time they occurred.Two question in code please do asap.
- ASAP. FOR CODESolve the postfix expressions using appropriate data structures. 1. 456-*4/5 +1. Use if - else - elif Read 3 numbers from the user and check the following. (1) If the 1st number is more then 2nd number, add both the numbers. (11) If the 2nd number is less than 3rd number, find the product of both the numbers and print the product. (iii) If the 15t number is more than 3rd number, print the square of both the numbers.
- Q2. Design epsilon NFA for the following regular expressions i) 1(0+1)*0 ii) 01*+10* Q3. Use the following DFA, find the regular expression of R;, R;0 and R;2). 1 90 91 92 D0,1 1 Q4. Use the state elimination method convert the Q3 DFA to RE. Q5. Minimize the following DFA. (a, D 3 a, b a, bThe correct statements are: For L = 0, L* = {e} For L = {e}, L* = {e} OL+ = LL* L* = LL+Rewrite the following statements using combined assignment operators: count = count + 1;
- Define the following and give at least an example for each or use oneexample for that can explain each one of them :Substitution variableRecord variableConstruct a truth table using T and F to determine whether the argument is valid or invalid. T: True F: FalseQ1:- Example 1: Write a program that solves a quadratic equation using Quadratic equation -b± vb² – 4ac 2а b² – 4ac > 0 x = -b b² – 4ac = 0 2a If the sub-radical value is less than zero, print the expression (the root is complex) Q2- write matlab code to sum the following x5 + x7
